Another ingredient to take into account is the holographic dictionary. In the case of hadrons, the conformal dimension is connected with the operator that creates them at the boundary. When we consider the twist operator, the conformal dimension associated with the bulk dual field is translated into the hadronic constituent number [1]}, [2]}. In the nuclear case, we expect the same behavior. Since the nucleus is characterized by the atomic and the mass number, the conformal dimension of the dual bulk field should carry this constituent information also. Therefore a sensible AdS/QCD model of light nuclei should capture the constituent nucleon dependence on the dual bulk field conformal dimension.
